教学常规与以学生为中心的数学教学:讨论对理解学生思维和推理的重要作用

IF 1 Q3 EDUCATION & EDUCATIONAL RESEARCH
Eva Thanheiser , Kathleen Melhuish
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引用次数: 3

摘要

我们比较了两节课,了解教师如何通过制定五种数学高效的教学程序来集中学生的数学思维,推动教学向前发展:坚持理解学生的思维和推理,构建数学学生对话,运用选定的和顺序的学生数学思想,处理学生数学思维的公开记录,并编排数学讨论。研究结果表明,不同课程在教学程序的制定上存在差异,尤其是在理解学生思维和推理方面,这导致了教学以学生为中心的差异。这种差异突出了谁的数学集中在课堂上,以及重点是正确的答案和程序,还是学生的数学思维和论证。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Teaching routines and student-centered mathematics instruction: The essential role of conferring to understand student thinking and reasoning

We compare two lessons with respect to how a teacher centers student mathematical thinking to move instruction forward through enactment of five mathematically productive teaching routines: Conferring To Understand Student Thinking and Reasoning, Structuring Mathematical Student Talk, Working With Selected and Sequenced Student Math Ideas, Working with Public Records of Students’ Mathematical Thinking, and Orchestrating Mathematical Discussion. Findings show that the lessons differ in the enactment of teaching routines, especially Conferring to Understand Student Thinking and Reasoning which resulted in a difference in student-centeredness of the instruction. This difference highlights whose mathematics was being centralized in the classroom and whether the focus was on correct answers and procedures or on students’ mathematical thinking and justifying.

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来源期刊
Journal of Mathematical Behavior
Journal of Mathematical Behavior EDUCATION & EDUCATIONAL RESEARCH-
CiteScore
2.70
自引率
17.60%
发文量
69
期刊介绍: The Journal of Mathematical Behavior solicits original research on the learning and teaching of mathematics. We are interested especially in basic research, research that aims to clarify, in detail and depth, how mathematical ideas develop in learners. Over three decades, our experience confirms a founding premise of this journal: that mathematical thinking, hence mathematics learning as a social enterprise, is special. It is special because mathematics is special, both logically and psychologically. Logically, through the way that mathematical ideas and methods have been built, refined and organized for centuries across a range of cultures; and psychologically, through the variety of ways people today, in many walks of life, make sense of mathematics, develop it, make it their own.
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